remove duplicated tests from tests/stdlib_math.py

Author: youknowone

extra_tests/snippets/stdlib_math.py

@@ -291,94 +291,3 @@ def assertAllNotClose(examples, *args, **kwargs):
 assert math.fmod(-3.0, NINF) == -3.0
 assert math.fmod(0.0, 3.0) == 0.0
 assert math.fmod(0.0, NINF) == 0.0
-
-"""
-TODO: math.remainder was added to CPython in 3.7 and RustPython CI runs on 3.6.
-So put the tests of math.remainder in a comment for now.
-https://github.com/RustPython/RustPython/pull/1589#issuecomment-551424940
-"""
-
-# testcases = [
-#     # Remainders modulo 1, showing the ties-to-even behaviour.
-#     '-4.0 1 -0.0',
-#     '-3.8 1  0.8',
-#     '-3.0 1 -0.0',
-#     '-2.8 1 -0.8',
-#     '-2.0 1 -0.0',
-#     '-1.8 1  0.8',
-#     '-1.0 1 -0.0',
-#     '-0.8 1 -0.8',
-#     '-0.0 1 -0.0',
-#     ' 0.0 1  0.0',
-#     ' 0.8 1  0.8',
-#     ' 1.0 1  0.0',
-#     ' 1.8 1 -0.8',
-#     ' 2.0 1  0.0',
-#     ' 2.8 1  0.8',
-#     ' 3.0 1  0.0',
-#     ' 3.8 1 -0.8',
-#     ' 4.0 1  0.0',
-
-#     # Reductions modulo 2*pi
-#     '0x0.0p+0 0x1.921fb54442d18p+2 0x0.0p+0',
-#     '0x1.921fb54442d18p+0 0x1.921fb54442d18p+2  0x1.921fb54442d18p+0',
-#     '0x1.921fb54442d17p+1 0x1.921fb54442d18p+2  0x1.921fb54442d17p+1',
-#     '0x1.921fb54442d18p+1 0x1.921fb54442d18p+2  0x1.921fb54442d18p+1',
-#     '0x1.921fb54442d19p+1 0x1.921fb54442d18p+2 -0x1.921fb54442d17p+1',
-#     '0x1.921fb54442d17p+2 0x1.921fb54442d18p+2 -0x0.0000000000001p+2',
-#     '0x1.921fb54442d18p+2 0x1.921fb54442d18p+2  0x0p0',
-#     '0x1.921fb54442d19p+2 0x1.921fb54442d18p+2  0x0.0000000000001p+2',
-#     '0x1.2d97c7f3321d1p+3 0x1.921fb54442d18p+2  0x1.921fb54442d14p+1',
-#     '0x1.2d97c7f3321d2p+3 0x1.921fb54442d18p+2 -0x1.921fb54442d18p+1',
-#     '0x1.2d97c7f3321d3p+3 0x1.921fb54442d18p+2 -0x1.921fb54442d14p+1',
-#     '0x1.921fb54442d17p+3 0x1.921fb54442d18p+2 -0x0.0000000000001p+3',
-#     '0x1.921fb54442d18p+3 0x1.921fb54442d18p+2  0x0p0',
-#     '0x1.921fb54442d19p+3 0x1.921fb54442d18p+2  0x0.0000000000001p+3',
-#     '0x1.f6a7a2955385dp+3 0x1.921fb54442d18p+2  0x1.921fb54442d14p+1',
-#     '0x1.f6a7a2955385ep+3 0x1.921fb54442d18p+2  0x1.921fb54442d18p+1',
-#     '0x1.f6a7a2955385fp+3 0x1.921fb54442d18p+2 -0x1.921fb54442d14p+1',
-#     '0x1.1475cc9eedf00p+5 0x1.921fb54442d18p+2  0x1.921fb54442d10p+1',
-#     '0x1.1475cc9eedf01p+5 0x1.921fb54442d18p+2 -0x1.921fb54442d10p+1',
-
-#     # Symmetry with respect to signs.
-#     ' 1  0.c  0.4',
-#     '-1  0.c -0.4',
-#     ' 1 -0.c  0.4',
-#     '-1 -0.c -0.4',
-#     ' 1.4  0.c -0.4',
-#     '-1.4  0.c  0.4',
-#     ' 1.4 -0.c -0.4',
-#     '-1.4 -0.c  0.4',
-
-#     # Huge modulus, to check that the underlying algorithm doesn't
-#     # rely on 2.0 * modulus being representable.
-#     '0x1.dp+1023 0x1.4p+1023  0x0.9p+1023',
-#     '0x1.ep+1023 0x1.4p+1023 -0x0.ap+1023',
-#     '0x1.fp+1023 0x1.4p+1023 -0x0.9p+1023',
-# ]
-
-# for case in testcases:
-#     x_hex, y_hex, expected_hex = case.split()
-#     # print(x_hex, y_hex, expected_hex)
-#     x = float.fromhex(x_hex)
-#     y = float.fromhex(y_hex)
-#     expected = float.fromhex(expected_hex)
-#     actual = math.remainder(x, y)
-#     # Cheap way of checking that the floats are
-#     # as identical as we need them to be.
-#     assert actual.hex() == expected.hex()
-#     # self.assertEqual(actual.hex(), expected.hex())
-
-
-# # Test tiny subnormal modulus: there's potential for
-# # getting the implementation wrong here (for example,
-# # by assuming that modulus/2 is exactly representable).
-# tiny = float.fromhex('1p-1074')  # min +ve subnormal
-# for n in range(-25, 25):
-#     if n == 0:
-#         continue
-#     y = n * tiny
-#     for m in range(100):
-#         x = m * tiny
-#         actual = math.remainder(x, y)
-#         actual = math.remainder(-x, y)